Michael Faraday's Mental Exercises an Artisan Essay-Circle in Regency London
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Paradigmatic Orientations of Mind Among Physicists
ISSN 2039-2117 (online) Mediterranean Journal of Social Sciences Vol 5 No 23 ISSN 2039-9340 (print) MCSER Publishing, Rome-Italy November 2014 Paradigmatic Orientations of Mind among Physicists Herman J. Pietersen Professor, University of Limpopo, Turfloop Campus 0727, Republic of South Africa [email protected] Doi:10.5901/mjss.2014.v5n23p2110 Abstract A meta-theory was developed that brought together implicit premises or world views that constantly re-surface in human thought. It consists of four paradigmatic or root intellectual orientations, designated as type I, type II, type III and type IV respectively. The theory was found to be applicable across a wide range of thinkers, scholarly disciplines, and cultures. In the current paper the framework is presented in terms of its main components and dynamics. The aim of the paper is to apply the meta-philosophical framework in identifying unique but complementary intellectual predispositions or modalities of mind among physicists. For this purpose a brief sketch of some prominent figures in physics is provided, showing their different orientations of mind. David Bohm represents the type I (metaphysical or objectivist-empyrean) tendency; Albert Einstein, the quintessential type II (scientific or objectivist-empiricist) approach; Carl Sagan is primarily the type III (subjectivist-empiricist) figure; whilst Fritjof Capra is the type IV (reforming or subjectivist-empyrean) representative in this group. Keywords: paradigmatic modalities of mind, Bohm, Einstein, Sagan, Capra 1. Introduction It is probably safe to say that in twentieth century science, as well as in the mind of the informed public, physics served and continues to serve as the ultimate reference point of exactitude in knowledge, and of what the human intellect is capable of achieving. -
James Clerk Maxwell
James Clerk Maxwell JAMES CLERK MAXWELL Perspectives on his Life and Work Edited by raymond flood mark mccartney and andrew whitaker 3 3 Great Clarendon Street, Oxford, OX2 6DP, United Kingdom Oxford University Press is a department of the University of Oxford. It furthers the University’s objective of excellence in research, scholarship, and education by publishing worldwide. Oxford is a registered trade mark of Oxford University Press in the UK and in certain other countries c Oxford University Press 2014 The moral rights of the authors have been asserted First Edition published in 2014 Impression: 1 All rights reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted, in any form or by any means, without the prior permission in writing of Oxford University Press, or as expressly permitted by law, by licence or under terms agreed with the appropriate reprographics rights organization. Enquiries concerning reproduction outside the scope of the above should be sent to the Rights Department, Oxford University Press, at the address above You must not circulate this work in any other form and you must impose this same condition on any acquirer Published in the United States of America by Oxford University Press 198 Madison Avenue, New York, NY 10016, United States of America British Library Cataloguing in Publication Data Data available Library of Congress Control Number: 2013942195 ISBN 978–0–19–966437–5 Printed and bound by CPI Group (UK) Ltd, Croydon, CR0 4YY Links to third party websites are provided by Oxford in good faith and for information only. -
Philósophos N. 2 V. 9
DOSSIÊS MODELS AND THE DYNAMICS OF THEORIES Paulo Abrantes Universidade de Brasília [email protected] Abstract: This paper gives a historical overview of the ways various trends in the philosophy of science dealt with models and their relationship with the topics of heuristics and theoretical dynamics. First of all, N. Campbell’s account of analogies as components of scientific theories is presented. Next, the notion of ‘model’ in the reconstruction of the structure of scientific theories proposed by logical empiricists is examined. This overview finishes with M. Hesse’s attempts to develop Campbell’s early ideas in terms of an analogical inference. The final part of the paper points to contemporary developments on these issues which adopt a cognitivist perspective. It is indicated how discussions in the cognitive sciences might help to flesh out some of the insights philosophers of science had concerning the role models and analogies play in actual scientific theorizing. Key words: models, analogical reasoning, metaphors in science, the structure of scientific theories, theoretical dynamics, heuristics, scientific discovery. Hesse (1976) suggests that different philosophical explications of the roles models play in science correspond to different models of science. As a matter of fact, the explication of scientific modeling became a central issue in the criticism and revision of logical empiricism in the 50’s and the 60’s. The critics of the logical empiricist explication of models pointed out that it doesn’t capture one of the roles models play in science: that of providing guidelines for the development of theories.1 PHILÓSOPHOS 9 (2) : 225-269, jul./dez. -
Philoponus on Topos
Philoponus on τόπος. Redefining Place in Late Antiquity D i s s e r t a t i o n zur Erlangung des akademischen Grades Doctor philosophiae (Dr. phil.) eingereicht an der Philosophischen Fakultät I der Humboldt-Universität zu Berlin und verteidigt am 25. October 2013 von Ioannis Papachristou Der Präsident der Humboldt-Universität zu Berlin Prof. Dr. Jan-Hendrik Olbertz Der Dekan der Philosophischen Fakultät I Prof. Michael Seadle, PhD Gutachter Erstgutachter: Prof. Dr. Christoph Helmig Zweitgutachter: Prof. Dr. Christian Wildberg The dissertation attempts to interpret afresh, on the one hand, the form, methodology and structure of Philoponus’ commentary on the Physics and, on the other hand, to study in depth his theory of place (topos). The book extends over five chapters and includes a preface, an epilogue and a bibliography. Philoponus attempts a double determination of place. He distinguishes between the place which is void, three-dimensional extension that is ontological different from bodies, and the concept of place that is filled by bodies. Philoponus wishes to redefine the relationship between place and body and he underlines the ontological difference that a bodiless extension should have from a bodily extension. The thesis also focuses on Philoponus’ critique of Aristotle’s definition of place and the Peripatetic tradition (Eudemus, Themistius) regarding the place of the heavens. The book concludes that, Philoponus’ strategy in the digressions of the commentary, but also in certain parts of his exegeses, can be seen in three stages: first, he repudiates the cogency of Aristotle’s and Themistius’ critique to the concept of local extension; second, he attacks the Aristotelian definition of place by showing its weaknesses and inconsistencies with the nature of things; and third, he establishes his own theory of place. -
New Mathematics for Old Physics: the Case of Lattice Fluids Anouk Barberousse, Cyrille Imbert
New mathematics for old physics: The case of lattice fluids Anouk Barberousse, Cyrille Imbert To cite this version: Anouk Barberousse, Cyrille Imbert. New mathematics for old physics: The case of lattice fluids. Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics, Elsevier, 2013, 44 (3), pp.231-241. 10.1016/j.shpsb.2013.03.003. halshs-00791435 HAL Id: halshs-00791435 https://halshs.archives-ouvertes.fr/halshs-00791435 Submitted on 2 Sep 2021 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. New Mathematics for Old Physics: The Case of Lattice Fluids AnoukBarberousse & CyrilleImbert ·Abstract We analyze the effects of the introduction of new mathematical tools on an old branch of physics by focusing on lattice fluids, which are cellular automata (CA)-based hydrodynamical models. We examine the nature of these discrete models, the type of novelty they bring about within scientific practice and the role they play in the field of fluid dynamics. We critically analyze Rohrlich', Keller's and Hughes' claims about CA-based models. We distinguish between different senses of the predicates “phenomenological” and “theoretical” for scientific models and argue that it is erroneous to conclude, as they do, that CA-based models are necessarily phenomenological in any sense of the term. -
Electricity Outline
Electricity Outline A. Electrostatics 1. Charge q is measured in coulombs 2. Three ways to charge something. Charge by: Friction, Conduction and Induction 3. Coulomb’s law for point or spherical charges: q1 q2 2 FE FE FE = kq1q2/r r 9 2 2 where k = 9.0 x 10 Nm /Coul 4. Electric field E = FE/qo (qo is a small, + test charge) F = qE Point or spherically symmetric charge distribution: E = kq/r2 E is constant above or below an ∞, charged sheet. 5. Faraday’s Electric Lines of Force rules: E 1. Lines originate on + and terminate on - _ 2. The E field vector is tangent to the line of force + 3. Electric field strength is proportional to line density 4. Lines are ┴ to conducting surfaces. 5. E = 0 inside a hollow or solid conductor 6. Electric potential difference (voltage): ΔV = W/qo We usually drop the Δ and just write V. Sometimes the voltage provided by a battery is know as the electromotive force (emf) ε 7. Potential Energy due to point charges or spherically symmetric charge distribution V= kQ/r 8. Equipotential surfaces are surfaces with constant voltage. The electric field vector is always to an equipotential surface. 9. Emax Air = 3,000,000 N/coul = 30,000 V/cm. If you exceed this value, you will create a conducting path by ripping e-s off air molecules. B. Capacitors 1. Capacitors A. C = q/V; unit of capacitance is the Farad = coul/volt B. For Parallel plate capacitors: V = E d C is proportional to A/d where A is the area of the plates and d is the plate separation. -
Advanced Magnetism and Electromagnetism
ELECTRONIC TECHNOLOGY SERIES ADVANCED MAGNETISM AND ELECTROMAGNETISM i/•. •, / .• ;· ... , -~-> . .... ,•.,'. ·' ,,. • _ , . ,·; . .:~ ~:\ :· ..~: '.· • ' ~. 1. .. • '. ~:;·. · ·!.. ., l• a publication $2 50 ADVANCED MAGNETISM AND ELECTROMAGNETISM Edited by Alexander Schure, Ph.D., Ed. D. - JOHN F. RIDER PUBLISHER, INC., NEW YORK London: CHAPMAN & HALL, LTD. Copyright December, 1959 by JOHN F. RIDER PUBLISHER, INC. All rights reserved. This book or parts thereof may not be reproduced in any form or in any language without permission of the publisher. Library of Congress Catalog Card No. 59-15913 Printed in the United States of America PREFACE The concepts of magnetism and electromagnetism form such an essential part of the study of electronic theory that the serious student of this field must have a complete understanding of these principles. The considerations relating to magnetic theory touch almost every aspect of electronic development. This book is the second of a two-volume treatment of the subject and continues the attention given to the major theoretical con siderations of magnetism, magnetic circuits and electromagnetism presented in the first volume of the series.• The mathematical techniques used in this volume remain rela tively simple but are sufficiently detailed and numerous to permit the interested student or technician extensive experience in typical computations. Greater weight is given to problem solutions. To ensure further a relatively complete coverage of the subject matter, attention is given to the presentation of sufficient information to outline the broad concepts adequately. Rather than attempting to cover a large body of less important material, the selected major topics are treated thoroughly. Attention is given to the typical practical situations and problems which relate to the subject matter being presented, so as to afford the reader an understanding of the applications of the principles he has learned. -
For Mechanics of Materials Subject (Mms)
Emirates Journal for Engineering Research, 13 (2), 73-78 (2008) (Regular Paper) ANALOGY BASED LEARNING (ABL) FOR MECHANICS OF MATERIALS SUBJECT (MMS) M. Isreb School of Applied Sciences and Engineering, Monash University Gippsland Campus Northways Road, Churchill, Victoria 3842, Australia Email: [email protected] (Received May 2008 and accepted August 2008) ﻻ يوجد دليل في المراجع واﻷبحاث المنشورة على استخدام التعليم بواسطة النمذجة للعنصر الرياضي في مادة الھندسة الميكانيكية للمواد المتشكلة (والمعروفة أيضاً في أوساط معملي الھندسة باسم ميكانيكا المواد (MMS)). ويھدف تطبيق التعليم بواسطة النمذجة المقدم في ھذه الورقة إلى محاولة تسھيل استيعاب الطﻻب لتلك المادة الصعبة. وقد تم استخدام الطريقة القياسية لنمذجة العزوم باسلوب مبتكر. وقد اختبر الباحث ھذه الطريقة لمدة عشرين عاماً في جامعة موناش باستراليا. وأثبتت الطريقة نجاحھا بغض النظر عن طريقة الطﻻب وقدرتھم على التحصيل طبقاً ﻻمكانياتھم العقلية. وتميزت الطريقة بقابلية التطوير والمرونة. There is no evidence in the literature of using Analogy based-learning (ABL) education for the mathematics components of Engineering Mechanics of Deformable Bodies subject (also known widely amongst engineering educators by the name Mechanics of Materials subject, abbreviated as MMS). The motive of using the ABL for MMS in the present paper is to attempt to make, such already difficult subject, easy one to get across to students. The method used in the paper is based on standard ABL methodology of coupling, in an innovative way, each ABL source with an ABL target of the MMS. The author has tested the new approach for two decades at Monash University, Australia. The approach has proved to bring the students potentials to its fullest regardless of their style of learning, within the eight brain sectors. -
08. Ampère and Faraday Darrigol (2000), Chap 1
08. Ampère and Faraday Darrigol (2000), Chap 1. A. Pre-1820. (1) Electrostatics (frictional electricity) • 1780s. Coulomb's description: ! Two electric fluids: positive and negative. ! Inverse square law: It follows therefore from these three tests, that the repulsive force that the two balls -- [which were] electrified with the same kind of electricity -- exert on each other, Charles-Augustin de Coulomb follows the inverse proportion of (1736-1806) the square of the distance."" (2) Magnetism: Coulomb's description: • Two fluids ("astral" and "boreal") obeying inverse square law. • No magnetic monopoles: fluids are imprisoned in molecules of magnetic bodies. (3) Galvanism • 1770s. Galvani's frog legs. "Animal electricity": phenomenon belongs to biology. • 1800. Volta's ("volatic") pile. Luigi Galvani (1737-1798) • Pile consists of alternating copper and • Charged rod connected zinc plates separated by to inner foil. brine-soaked cloth. • Outer foil grounded. • A "battery" of Leyden • Inner and outer jars that can surfaces store equal spontaeously recharge but opposite charges. themselves. 1745 Leyden jar. • Volta: Pile is an electric phenomenon and belongs to physics. • But: Nicholson and Carlisle use voltaic current to decompose Alessandro Volta water into hydrogen and oxygen. Pile belongs to chemistry! (1745-1827) • Are electricity and magnetism different phenomena? ! Electricity involves violent actions and effects: sparks, thunder, etc. ! Magnetism is more quiet... Hans Christian • 1820. Oersted's Experimenta circa effectum conflictus elecrici in Oersted (1777-1851) acum magneticam ("Experiments on the effect of an electric conflict on the magnetic needle"). ! Galvanic current = an "electric conflict" between decompositions and recompositions of positive and negative electricities. ! Experiments with a galvanic source, connecting wire, and rotating magnetic needle: Needle moves in presence of pile! "Otherwise one could not understand how Oersted's Claims the same portion of the wire drives the • Electric conflict acts on magnetic poles. -
Analogies in Physics Analysis of an Unplanned Epistemic Strategy
. Analogies in Physics Analysis of an Unplanned Epistemic Strategy Von der Philosophischen Fakultät der Gottfried Wilhelm Leibniz Universität Hannover zur Erlangung des Grades Doktors der Philosophie Dr. phil. Genehmigte Dissertation von Ing. grad. MA Gunnar Kreisel Erscheinungs- bzw. Druckjahr 2021 Referent: Prof. Dr. Mathias Frisch Korreferent: Prof. Dr. Torsten Wilholt Tag der Promotion: 26.10.2020 2 To my early died sister Uta 3 Acknowledgements I could quote only very few by name who have contributed to my work on this thesis, for discussing some of the developed ideas with me or comments on parts of my manuscript. These are in the first place my advisor Mathias Frisch and further Torsten Wilholt, who read critically individual chapters. Much more have contributed by some remarks or ideas mentioned in passing which I cannot assign to someone explicitly and therefore must be left unnamed. Also, other people not named here have supported my work in the one or other way. I think they know who were meant if they read this. A lot of thanks are due to Zoe Vercelli from the International Writing centre at Leibniz University Hannover improving my English at nearly the whole manuscript (some parts are leaved to me because of organisational changes at the writing centre). So, where the English is less correct Zoe could not have had a look on it. Of course, all errors and imprecisions remain in solely my responsibility. 4 Abstract This thesis investigates what tools are appropriate for answering the question how it is possible to develop such a complex theory in physics as the standard model of particle physics with only an access via electromagnetic interaction of otherwise unobservable objects and their interactions it was investigated what the tools are to do this. -
Faraday and the Electromagnetic Theory of Light - Openmind Search Private Area
8/9/2015 Faraday and the Electromagnetic Theory of Light - OpenMind Search Private area Sharing knowledge for a better future Home Faraday and the Electromagnetic Theory of Light Faraday and the Electromagnetic Theory of Light Share 24 August 2015 Physics, Science Sign in or register to rate this publication Michael Faraday (1791-1867) is probably best known for his discovery of electromagnetic induction, his contributions to electrical engineering and electrochemistry or due to the fact that he was responsible for introducing the concept of field in physics to describe electromagnetic interaction. But perhaps it is not so well known that he also made fundamental contributions to the electromagnetic theory of light. In 1845, just 170 years ago, Faraday discovered that a magnetic field influenced polarized light – a phenomenon known as the magneto-optical effect or Faraday effect. To be precise, he found that the plane of vibration of a beam of linearly polarized light incident on a piece of glass rotated when a magnetic field was applied in the direction of propagation of the beam. This was one of the first indications that electromagnetism and light were related. The following year, in May 1846, Faraday published the article Thoughts on Ray Vibrations, a prophetic publication in which he speculated that light could be a vibration of the electric and magnetic lines of force. Michael Faraday (1791-1867) / Credits: Wikipedia Faraday’s case is not common in the history of physics: although his training was very basic, the laws of electricity and magnetism are due much more to Faraday’s experimental discoveries than to any other https://www.bbvaopenmind.com/en/faraday-electromagnetic-theory-light/ 1/7 8/9/2015 Faraday and the Electromagnetic Theory of Light - OpenMind scientist. -
Energy Pioneers
Providing energy education to students in the communities we serve. That’s our Promise to Michigan. Energy Pioneers The following pages will give an overview about famous people in history who studied energy and invented useful things we still use today. Read about these people then complete the matching activity on the last page. For more great energy resources visit: www.ConsumersEnergy.com/kids © 2015 Consumers Energy. All rights reserved. Providing energy education to students in the communities we serve. That’s our Promise to Michigan. Thomas Edison (1847) Information comes from the Department of Energy, including sourced pictures. Source: Wikimedia Commons (Public Domain) Born in 1847. Not a very good student. Created many inventions including the phonograph (similar to a record player), the light bulb, the first power plant and the first movie camera. One of his most famous quotes is, “Invention is one percent inspiration and ninety-nine percent perspiration.” For more great energy resources visit: www.ConsumersEnergy.com/kids © 2015 Consumers Energy. All rights reserved. Providing energy education to students in the communities we serve. That’s our Promise to Michigan. Marie Curie (1867) Information comes from the Department of Energy, including sourced pictures. Source: Nobel Foundation, Wikimedia Commons (Public Domain) Born in 1867. Learned to read at 4. There were no universities in her native Poland that accepted women, so she had to move to France to attend college. She, along with her husband, discovered the first radioactive element. In 1903, she was awarded the Nobel Prize in Physics for the discovery of radium. Marie Curie was the first woman to win a Nobel Prize in Physics.